24 groups of order 5226.
| SmallGroups | group |
|---|---|
| (5226, 1) | C2×C3×C13×C67 #19104929 |
| (5226, 2) | C2×C13×C67⋊C3 #19104930 |
| (5226, 3) | C2×C13⋊C3×C67 #19104931 |
| (5226, 4) | C2×#14579732 #19104932 |
| (5226, 5) | C2×#14579731 #19104933 |
| (5226, 6) | C3×C13×D67 #19104934 |
| (5226, 7) | C3×D13×C67 #19104935 |
| (5226, 8) | C3×D871 #19104936 |
| (5226, 9) | D3×C13×C67 #19104937 |
| (5226, 10) | C13×D201 #19104938 |
| (5226, 11) | C67×D39 #19104939 |
| (5226, 12) | D2613 #19104940 |
| (5226, 13) | C13×D67⋊C3 #19104941 |
| (5226, 14) | C13⋊C3×D67 #19104942 |
| (5226, 15) | #19104943 |
| (5226, 16) | #19104944 |
| (5226, 17) | D13×C67⋊C3 #19104945 |
| (5226, 18) | C67×D13⋊C3 #19104946 |
| (5226, 19) | #19104947 |
| (5226, 20) | #19104948 |
| (5226, 21) | (C67⋊C3)⋊D13 #19104949 |
| (5226, 22) | (C13⋊C3)⋊D67 #19104950 |
| (5226, 23) | #19104951 |
| (5226, 24) | #19104952 |